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- W2005418273 abstract "Goodier and Bishop established that there is a “critical” incident angle that a train of Sv waves makes with the traction-free surface of an elastic half-space and that as the incident angle passes through this critical value from above, the reflected P wave passes through grazing incidence and emerges as a surface wave. In this paper, study is made of the fate of a train of Sv waves on striking the plane interface between two elastic materials. It is found that there are five critical angles associated with such a wave and the emerging wave which passes through grazing incidence corresponding to each angle is transformed into a surface wave. The wave is like a Rayleigh wave in that the magnitude of motions accompanying it decay exponentially away from the interface, particle motions have an elliptical orbit, and the wave travels with a constant phase velocity. The wave is unlike a Rayleigh wave in that its velocity is not the velocity of Rayleigh waves and, in fact, depends on the incident angle. The method which is used to establish the nature of the waves that emerge probably is as important as the results. The method, which is graphical, is based on the notion of slowness surfaces developed by Synge using the solution of the field equations of elasticity. The method itself is the result of a systematic exploitation of an idea introduced by Musgrave." @default.
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- W2005418273 date "1968-12-01" @default.
- W2005418273 modified "2023-10-18" @default.
- W2005418273 title "Critical Angles Associated with the Reflection‐Refraction of Elastic Waves at an Interface" @default.
- W2005418273 doi "https://doi.org/10.1121/1.1911309" @default.
- W2005418273 hasPublicationYear "1968" @default.
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